- Mathematical Biology, Mathematical Modeling., Tumor-Immune interaction; Interacting Population, namely, predator-prey, planktons etc..
|1997||2000||Lecturer||Chittaranjan College, University of Calcutta|
|2000||2005||Senior Lecturer||St. Xavier's College, University of Calcutta|
|2005||2007||Postdoctoral Research Fellow||Metapopulation Research Group, University of Hensinki, Finland|
|2007||2008||Assistant Professor||Birla Institute of Technology and Science (BITS), Pilani|
|2008||2012||Assistant Professor||Indian Institute of Technology (IIT), Roorkee|
|2012||On Going||Associate Professor||Indian Institute of Technology (IIT), Roorkee|
|Indo-US Fellowship||Indo-US Science & Technology Forum||2009|
|B.Sc||Mathematics (Honours)||St. Xavier's College, University of Calcutta||1991|
|M.Sc||Applied Mathematics||University of Calcutta||1993|
|Ph.D||Mathematical Biology||University of Calcutta||2001|
|International Seminar on Mathematical Biology||IIT Kanpur||IIT Kanpur||February 2|
|Workshop on Mathematical Biology||Biomathematics Research Group, Department of Mathematics, University of Helsinki, Finland||Academy of Finland||November 1|
|Mathematical Modeling in Medicine||Department of Applied Mathematics, University of Leeds, UK||-||December 1|
|Spatial Ecology||MBI, Ohio State University, USA||Mathematical Biosciences Institute||March 13-1|
|SIAM Conference on the Life Sciences||North Carolina State University, Raleigh||SIAM||July 31 -|
|CM06 Workshop III: Angiogenesis, NeoVascularization and Morphogenesis||Institute for Pure and Applied Mathematics (IPAM) , University of California, Los Angeles||IPAM||May 8 - 12|
|International Biomedical Modeling School and Workshop||National Center for Biological Sciences, Bangalore||Centre for Applicable Mathematics, TIFR, Bangalore||February 2|
- SIAM, Member
- Society of Mathematical Biology, Member
- Indian Statistical Institute, Kolkata, Life Member
|Non-Linear bifurcation analysis of reaction-diffusion Activator-Inhibitor System||Biomathematical Research Group, University of Turku, Finland||T||2002|
|Effect of space and stochasticity on plant competition model||Department of Applied Mathematics, University of Leeds||T||2006|
|Tumor-immune interactions and control of malignant tumor growth - a study based on time delay effect||Department of Mathematics, University of Dundee, Scotland, UK||T||2006|
|Immunotherapy with Interleukin-2, a study based on Mathematical Modeling||Faculty of Veterinary Medicine, University of Glasgow, Scotland, UK||T||2006|
|Spatial Ecology||Department of Civil Engineering, University of Glasgow, Scotland, UK||T||2006|
|Cancer self remission and tumor stability â€“ a stochastic approach||Tata Institute of Fundamental Research (TIFR), Bangalore, India||T||2006|
|Delay-induced model for tumorâ€“immune interaction and control of malignant tumor growth||Department of Mathematics, IIT Kanpur||T||2007|
|Delay-induced model for tumorâ€“immune interaction and control of malignant tumor growth||Department of Mathematics, IIT Guwahati, Guwahati, India||I||2008|
|Couse Name||Sponsored By||Date|
|Advances in Biophysics||CCMB, Hyderabad||May 25 -Ju|
Mathematical Modeling: Models, Analysis and Applications (Feb 7 2014), CRC Press, Taylor and Francis Group.
Numerical Analysis and Computational Procedures (2006), Books and Allied Private Ltd, India.
Chapter in edited volumes: Cancer self Remission and Tumor Instability as a prey predator System in "Mathematical Biology - Recent Trends" , Editors Peeyush Chandra and B.V. Rathish Kumar, 2006., Anamaya Publications, pp 312 - 315, 2006.
Topics in Mathematics I: Numerical methods, Linear Programming, Probability and Statistics (2005), Books and Allied Private Ltd, India.
Subhas Khajanchi and Sandip Banerjee, A strategy of optimal efficacy of T11 target structure in the treatment of brain tumor response, Journal of Biological Systems (2019), 27(2), 1–31.
Teekam Singh and Sandip Banerjee, Spatiotemporal model of a predator-prey system with herd behavior and quadratic mortality, International Journal of Bifurcation and Chaos (2019), 29(4), 1950049 (1-18).
Teekam Singh and Sandip Banerjee, Spatial aspect of hunting cooperation in predators with Holling type II functional response, Journal of Biological Systems (2018), 26(4), 511–531.
Subhas Khajanchi and Sandip Banerjee, Influence of multiple delays in brain tumor and immune system interaction with T11 target structure as a potent immune stimulator, Mathematical Biosciences 302 (2018), 116–130.
Sandip Banerjee and Ram Keval, Influence of Intracellular delay on the dynamics of Hepatitis C virus, International Journal of Applied and Computational Modeling (2018), 4:89. https://doi.org/10.1007/s40819-018-0519-5.
Sumana Ghosh and Sandip Banerjee, Mathematical modeling of cancer–immune system, considering the role of antibodies, Theory in Biosciences (2018), 137, 67–78.
Subhas Khajanchi and Sandip Banerjee, Role of constant prey refuge on stage structure predator–prey model with ratio dependent functional response, Applied Mathematics and Computation (2017), 314, 193-198.
Subhas Khajanchi and Sandip Banerjee, Quantifying the role of immunotherapeutic drug T11 target structure in progression of malignant gliomas: Mathematical modeling and dynamical perspective, Mathematical Biosciences 289 (2017), 69–77.
Sandip Banerjee, Ram Keval and Sunita Gakkhar, Global dynamics of Hepatitis C viral infection with logistic proliferation, International Journal of Biomathematics (February 16, 2016), 9 (4), 1- 25.
Sandip Banerjee, Subhas Khajanchi and Swapna Chowdhuri, Mathematical model to elucidate brain tumor abrogation by immunotherapy with T11 target structure, PLoS ONE (2015) 10(5), 1 – 21.
Sandip Banerjee and Alexei Tsygvintsev, Stability and bifurcation of equilibria in a delayed Kirschner-Panetta model, Applied Mathematics Letters (February 2015), 40, 65 - 71.
Subhas Khajanchi and Sandip Banerjee, Stability and bifurcation analysis of delay induced tumor immune interaction model, Applied Mathematics and Computation, (December 2014), 248, 652-671.
Alexei Tsygvintsev and Sandip Banerjee, Bounded immune response in immunotherapy described by delay Kirschner-Panetta model, Applied Mathematics Letters (May 2014), 35, 90 - 94.
A. Priayadarshi, Sandip Banerjee and S. Gakkhar, Geometry of the Poincaré compactification of a four-dimensional food-web system, Applied Mathematics and Computation (January 2014), 226, 229 - 237.
Sandip Banerjee, Ram Keval and Sunita Gakkhar, Modeling the dynamics of Hepatitis C Virus with combined antiviral drug therapy: Interferon and Ribavirin, Mathematical Biosciences (2013), 245, 235 – 248.
Shiferaw Feyissa and Sandip Banerjee, Delay-induced oscillatory dynamics in humoral mediated immune response with two time delays, Nonlinear Analysis: Real World Applications (2013), 14, 35 – 62.
Ram Keval, Sandip Banerjee and S. Gakkhar, Dynamics of Hepatitis C virus (HCV) infection with Gompertzian proliferation, Procedia Engineering (2012) 38, 2453 – 2462.
S. Gakkhar, A. Priyadarshi and Sandip Banerjee, Role of protection in a Tritrophic Food Chain Dynamics, Journal of Biological Systems (2012), 20(2), 155 – 175.
A. Priyadarshi, S. Gakkhar and Sandip Banerjee, Dynamics of density dependent closure term in a simple plankton model, Communications in Computer and Information Sciences (2012), 283(1), 193–200.
S. Gakkhar, A. Priyadarshi and Sandip Banerjee, Complex Behavior in Four Species Food-Web Model, Journal of Biological Dynamics (2012), 6 (2), 440 – 456.
A. Priyadarshi, S. Gakkhar and Sandip Banerjee, Role of Density Dependent Protection in a Food Chain System, International Journal of Mathematical Sciences and Applications (2012), 2(1), 425 – 433.
S. Gakkhar, A. Priyadarshi and Sandip Banerjee, Fluctuating Nutrient Input in a Simple Plankton System, Journal of Nonlinear Systems and Application, (2012), 3(1), 10 –21.
A. Priyadarshi, Sandip Banerjee and S. Gakkhar, Complex Dynamics of Plankton system with Hyperbolic and Sigmoidal Mortality of Zooplankton, Review Bulletin of Calcutta Mathematical Society (2011), 19(2), 225-236.
Sandip Banerjee, R. Bhattacharyya and B. Mukhopadhyay, A stage structure predator prey model with two discrete time delays, Journal of Applied Mathematics and Informatics (2010), 28 (5), 1 – 13.
Siddhartha P. Chakrabarty and Sandip Banerjee, A control theory approach to cancer self remission aided by an optimal therapy, Journal of Biological Systems (2010), 18(1), 75 – 91.
Sandip Banerjee, Immunotherapy with Interleukin – 2: a study based on mathematical modeling, International Journal of Applied Mathematics and Computer Science (2008), 18 (3), 1 – 10.
B. Dubey, Uma S. Dubey and Sandip Banerjee, Modeling the interaction between avascular cancerous cells and acquired immune response, Journal of Biological Systems (2008), 16 (3), 337 – 356.
Sandip Banerjee and Ram Rup Sarkar, Delay induced model for tumor-immune interaction and control of malignant tumor growth, Biosystems (2008), 91 (1), 268-288.
Ramrup Sarkar, R. Bhattacharyya, B. Mukhopadhyay and Sandip Banerjee, Time lags can control algal blooms in two harmful phytoplankton-zooplankton system, Applied Mathematics and Computation (2007), 186, 445 −459.
M. Banerjee and Sandip Banerjee, A stage structured prey-predator model with discrete time delay, Applied Mathematics and Computation (2006), 182(2), 1385-1398.
Ramrup Sarkar and Sandip Banerjee, Cancer self remission and tumor stability – a stochastic approach, Mathematical Biosciences (2005), 196, 65–81.
R. Bhattacharya, M. Banerjee and Sandip Banerjee, Stability and Bifurcation in a Diffusive Prey-predator System: Non-linear Bifurcation Analysis, Journal of Applied Mathematics and Computing (2002), 10, 17-26.
Sandip Banerjee, Rakhi Bhattacharya and C. G. Chakrabarti, Shift of Bifurcation Point due to Noise Induced Parameter, International Journal of Mathematics and Mathematical Sciences (2000), 23 (6), 435– 439.
Sandip Banerjee, A Stochastic Model of a Diffusive Prey-Predator System: Fluctuation and Stability; Journal of Natural and Physical Sciences (2000), 14, 37-48.
Sandip Banerjee and C. G. Chakrabarti, Non-Linear Bifurcation Analysis of Reaction-Diffusion Activator-Inhibitor System, Journal of Biological Physics (1999), 25, 23–33.
Sandip Banerjee and C. G. Chakrabarti, Stochastic Dynamic Modeling of Damped Lotka-Volterra System, System Analysis Modeling and Simulation (1998) 30, 1-10.
Sandip Banerjee and C. G. Chakrabarti, Stochastic model of Symmetric Lotka-Volterra Competition System: Non-equilibrium Fluctuation and Stability, Bulletin of Calcutta Mathematical Society (1996), 88, 235-244.